(b(x)-b(y))(x-y) M  x-y 2 

for a constant \(M>0\) , \(x,y \in \mathbb {R}^d\)  and \(\theta \in \Theta \) .
These conditions imply that equation (REF ) has a unique strong solution, which is a homogeneous continuous Markov process (cf. [1]}).
